Answered: Assume there are 3 ways to get from…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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A company makes two kinds of animal food, A and B, which contain two food supplements. It takes 2 pounds of the first supplement and one pound of the second to make a dozen cans of food A, and 4 poundsof the first supplement and 5 pounds of the second to make a dozen cans of food B. On a certain day 80 pounds of the first supplement and 70 pounds of the second are available. Use the geometrical approach tofind the number of cans of each food should be made to maximize profit, if the profit on a dozen cans of food A is $3 and the profit on a dozen cans of food B is $10. Show every necessary steps.
the line through the points p and q is formed with "p + λ(q − p)." Why is the direction given by q-p and not q+p or something else
The plane through the points (-2,2,-1), (7,6,4), (-3,-4,1) has equation Ar + By + Cs = D. If A 38 find the following: D =
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2. William's House and Putrajaya Café are 19 km away. South of William's house and Putrajaya Cafe there is a river which is assumed to be straight and very long. William's house is 12 km from the river and Putrajaya Cafe is 10 km from the river. One day, William wanted to go from his home to Putrajaya Cafe to do business by riding his favorite horse named Wu. If William had to go to the river first to give Wu a drink before leaving for the Putrajaya Cafe, then the shortest distance William might travel from his house to the Putrajaya Cafe was... А. 22 В. 29 C. 12 + V457 D. 10 + V501 V933+y757 Е. 2
Tolman and his colleagues taught a rat to run down a starting alley of a maze into a large circular area. From the circular area, another alley exited straight across from the entrance and turned and ended up in a goal box, which was actually to the right of the circular area. Goal Start Then Tolman wanted to see if the rat had learned the general direction of the goal box where the food was stored (i.e. to the far left, to the far right, etc). So, he blocked the entrance of that "learned" path, but still gave the rat 4 opening paths to reach the goal. However, only one path turned out to be the correct one. Then he gave the rat 32 attempts to reach the goal. He found the rat attempt each pathway from left to right with the following attempts: 4, 5, 8, and 15.
The symmetric equation of the line that passes through the points A(1, 2, 3) and B(4, 6, 8) is: Select one: O None of these O x O x O x O x - 3 1 5 4 - 4 1 1 1 1 x 2 X X x - 4 1 4 - 6 - 5 ст 2 2 2 || x 8 X X - 5 เว - 3 - 8 - 3 3 3 3 3
Line e represents a straight part of the shoreline at a beach. Suppose you are in the ocean at point C and you want to get to the shore as fast as possible. Assume there is no current. Segments CJ and CD represent 2 possible paths. Diego says, "No matter where we put point D, the Pythagorean Theorem tells us that segment CJ is shorter than segment CD. So, segment CJ represents the shortest path to shore." Do you agree with Diego? Explain your reasoning.
5. Given 3 points in space, is there always a plane that passes through all of them? What if instead, you are given 4 points in space?

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Assume there are 3 ways to get from point A to B and 5 ways to get from B to C. How many possible ways are there to get from A to C through the path of B?